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Learning soil parameters and updating geotechnical reliability estimates under spatial variability - theory and application to shallow foundations

机译:在空间变异下学习土壤参数和更新岩土可靠度估计-理论及其在浅基础中的应用。

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Field data is commonly used to determine soil parameters for geotechnical analysis. Bayesian analysis allows combining field data with other information on soil parameters in a consistent manner. We show that the spatial variability of the soil properties and the associated measurements can be captured through two different modelling approaches. In the first approach, a single random variable (RV) represents the soil property within the area of interest, while the second approach models the spatial variability explicitly with a random field (RF). We apply the Bayesian concept exemplarily to the reliability assessment of a shallow foundation in a silty soil with spatially variable data. We show that the simpler RV approach is applicable in cases where the measurements do not influence the correlation structure of the soil property at the vicinity of the foundation. In other cases, it is expected to underestimate the reliability, and a RF model is required to obtain accurate results.
机译:现场数据通常用于确定岩土参数以进行岩土分析。贝叶斯分析允许以一致的方式将现场数据与其他有关土壤参数的信息结合起来。我们表明,可以通过两种不同的建模方法来捕获土壤特性和相关测量值的空间变异性。在第一种方法中,单个随机变量(RV)表示感兴趣区域内的土壤属性,而在第二种方法中,使用随机场(RF)显式地模拟空间变异性。我们将贝叶斯概念示例性地应用于具有空间可变数据的粉质土壤中浅层基础的可靠性评估。我们表明,在测量不影响基础附近土壤特性的相关结构的情况下,较简单的RV方法适用。在其他情况下,预计会低估可靠性,因此需要一个RF模型来获得准确的结果。

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